Answer:
1387386 ways.
Explanation:
This is solved using the combination rule
C(n, r) = nCr = n!/r! (n - r)!
The number of ways in which a jury of 6 men and 6 women can be selected from a group of 11 men and 14 women is calculated as:
11C6 × 14C6
= 11/6! (11 - 6)! × 14/6!(14-6)!
= 11/6! × 5! × 14!/6! × 8!
= 462 × 3,003
= 1387386 ways.